Three particles,located initially on the vertices of an equilateral triangle of side $L$,start moving with a constant speed $v$ towards each other in a cyclic manner,forming spiral loci that converge at the centroid of the triangle. The length of one such spiral locus will be

  • A
    $L$
  • B
    $2L/\sqrt{3}$
  • C
    $L/\sqrt{3}$
  • D
    $2L/3$

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